Heat kernels of the discrete Laguerre operators. [PDF]
Lett Math Phys, 2021 Kostenko A.
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Moment representation of Bernoulli polynomial, Euler polynomial and Gegenbauer polynomials
The Hermite polynomials can be represented to the moments of normal distribution by the work of Withers [2000. A simple expression for the multivariate Hermite polynomials. Statist. Probab. Lett. 47, 165-169].
Sun, Ping
core
MHD heat and mass transfer of a ternary hybrid nanofluid over a rotating sphere. [PDF]
Discov NanoObalalu AM +4 more
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On Gegenbauer polynomials and Wronskian determinants of trigonometric functions
CoRRM. E. Larsen evaluated the Wronskian determinant of functions $\{\sin(mx)\}_{1\le m \le n}$. We generalize this result and compute the Wronskian of $\{\sin(mx)\}_{1\le m \le n-1}\cup \{\sin((k+n)x\} $. We show that this determinant can be expressed in terms of Gegenbauer orthogonal polynomials and we give two proofs of this result: a direct proof using
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Generalised linear regression GARMA model adopted in Denmark's tourism industry. [PDF]
PLoS OneYan H, Yan X, Sun L.
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Stable numerical results to a class of time-space fractional partial differential equations via spectral method. [PDF]
J Adv Res, 2020 Shah K, Jarad F, Abdeljawad T.
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On the classification of simple and complex biological images using Krawtchouk moments and Generalized pseudo-Zernike moments: a case study with fly wing images and breast cancer mammograms. [PDF]
PeerJ Comput Sci, 2021 Goh JY, Khang TF.
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Enhancing low-light images using Sakaguchi type function and Gegenbauer polynomial. [PDF]
Sci RepSundari KS, Keerthi BS.
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Polynomial Asymptotic Estimates of Gegenbauer, Laguerre, and Jacobi Polynomials [PDF]
, 2020 openaire +2 more sources
Travelling-wave gel dipolophoresis of hydrophobic conducting colloids. [PDF]
Eur Phys J E Soft MatterMiloh T, Avital EJ.
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